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The document presents a framework for solving complement value problems involving symmetric nonlinear nonlocal integro-differential p-Lévy operators, focusing on well-posedness results for various boundary conditions. It establishes connections between nonlocal and local problems, demonstrating that solutions to local boundary value problems can be derived as strong limits of nonlocal solutions. The study includes new results even for the fractional p-Laplace operator and emphasizes the significance of the

Author

Houssine Kacem Fernandez

Language

EN